| |
Sławianowski J.J., Kovalchuk V., Gołubowska B., Martens A., Rożko E.E., Quantized mechanics of affinely-rigid bodies,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 40, 18, 6900-6918, 2017 |  |
| |
Białecki S., Kaźmierczak B., Nowicka D., Tsai J.-C., Regularity of solutions to a reaction–diffusion equation on the sphere: the Legendre series approach,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 40, 14, 5349-5369, 2017 | |
| |
Popov A., Kovalchuk V., Parametric representation of wave propagation in non-uniform media (both in transmission and stop bands),
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 36, 11, 1350-1362, 2013 | |
| |
Sławianowski J.J., Kovalchuk V., Martens A., Gołubowska B., Rożko E.E., Generalized Weyl–Wigner–Moyal–Ville formalism and topological groups,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 35, 17-42, 2012 | |
| |
Kaźmierczak B., Piechór K., Traveling wave solutions of a model of skin pattern formation in a singular case,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 34, 3, 325-337, 2011 | |
| |
Sławianowski J.J., Kovalchuk V., Martens A., Gołubowska B., Rożko E.E., Mechanics of systems of affine bodies. Geometric foundations and applications in dynamics of structured media,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 34, 1512-1540, 2011 | |
| |
Piechór K., Forms of travelling waves admitted by a mechanochemical model of tumour angiogenesis,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 33, 1482-1495, 2010 | |
| |
Kaźmierczak B., Existence of global solutions to a model of chondrogenesis,
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 21, 264-283, 2008 | |
| |
Adimy Mostafa .,Chekroun A.,Kaźmierczak Bogdan ., Traveling Waves For Reaction-Diffusion Pde Coupled To Difference Equation With Nonlocal Dispersal Term And Time Delay,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 17, 1-31, 2022 |  |
| |
Volpert V., Banerjee M., D'Onofrio A., Lipniacki T., Petrovskii S., Tran V.C., Coronavirus - Scientific insights and societal aspects,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 15, E2-1-8, 2020 | |
| |
Kochańczyk M., Grabowski F., Lipniacki T., Dynamics of COVID-19 pandemic at constant and time-dependent contact rates,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 15, 28-1-12, 2020 | |
| |
Chatterjee P., Kaźmierczak B., Eigenfunction Approach to Transient Patterns in a Model of Chemotaxis,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 11, 2, 44-62, 2016 | |
| |
Piechór K., Calcium Waves in Thin Visco-Elastic Cells,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 8, 3, 206-226, 2013 | |
| |
Dyzma M., Szopa P., Kaźmierczak B., Membrane associated complexes: new approach to calcium dynamics modeling,
MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 7, 32-50, 2012 | |
| |
Kaźmierczak B., Tsai J.C., Białecki S., The propagation phenomenon of solutions of a parabolic problem on the sphere,
MATHEMATICAL MODELS AND METHODS IN APPLIED SCIENCES, 28, 10, 2001-2067, 2018 | |
